Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius Solution

STEP 0: Pre-Calculation Summary
Formula Used
Surface to Volume Ratio of Hollow Hemisphere = (3*((3*Volume of Hollow Hemisphere)/(2*pi)+Inner Radius of Hollow Hemisphere^3)^(2/3)+Inner Radius of Hollow Hemisphere^2)/(Volume of Hollow Hemisphere/pi)
RA/V = (3*((3*V)/(2*pi)+rInner^3)^(2/3)+rInner^2)/(V/pi)
This formula uses 1 Constants, 3 Variables
Constants Used
pi - Archimedes' constant Value Taken As 3.14159265358979323846264338327950288
Variables Used
Surface to Volume Ratio of Hollow Hemisphere - (Measured in 1 per Meter) - Surface to Volume Ratio of Hollow Hemisphere is the fraction of the surface area to the volume of the Hollow Hemisphere.
Volume of Hollow Hemisphere - (Measured in Cubic Meter) - Volume of Hollow Hemisphere is the measure of three-dimensional space enclosed by all the faces of the Hollow Hemisphere.
Inner Radius of Hollow Hemisphere - (Measured in Meter) - Inner Radius of Hollow Hemisphere is a line segment from the center to a point on the curved surface of the inner circular base of Hollow Hemisphere.
STEP 1: Convert Input(s) to Base Unit
Volume of Hollow Hemisphere: 1525 Cubic Meter --> 1525 Cubic Meter No Conversion Required
Inner Radius of Hollow Hemisphere: 10 Meter --> 10 Meter No Conversion Required
STEP 2: Evaluate Formula
Substituting Input Values in Formula
RA/V = (3*((3*V)/(2*pi)+rInner^3)^(2/3)+rInner^2)/(V/pi) --> (3*((3*1525)/(2*pi)+10^3)^(2/3)+10^2)/(1525/pi)
Evaluating ... ...
RA/V = 1.09599828338968
STEP 3: Convert Result to Output's Unit
1.09599828338968 1 per Meter --> No Conversion Required
FINAL ANSWER
1.09599828338968 1.095998 1 per Meter <-- Surface to Volume Ratio of Hollow Hemisphere
(Calculation completed in 00.004 seconds)

Credits

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Created by Shweta Patil
Walchand College of Engineering (WCE), Sangli
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Surface to Volume Ratio of Hollow Hemisphere Calculators

Surface to Volume Ratio of Hollow Hemisphere given Shell Thickness and Outer Radius
​ LaTeX ​ Go Surface to Volume Ratio of Hollow Hemisphere = (3*Outer Radius of Hollow Hemisphere^2+(Outer Radius of Hollow Hemisphere-Shell Thickness of Hollow Hemisphere)^2)/(2/3*(Outer Radius of Hollow Hemisphere^3-(Outer Radius of Hollow Hemisphere-Shell Thickness of Hollow Hemisphere)^3))
Surface to Volume Ratio of Hollow Hemisphere given Shell Thickness and Inner Radius
​ LaTeX ​ Go Surface to Volume Ratio of Hollow Hemisphere = (3*(Shell Thickness of Hollow Hemisphere+Inner Radius of Hollow Hemisphere)^2+Inner Radius of Hollow Hemisphere^2)/(2/3*((Shell Thickness of Hollow Hemisphere+Inner Radius of Hollow Hemisphere)^3-Inner Radius of Hollow Hemisphere^3))
Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius
​ LaTeX ​ Go Surface to Volume Ratio of Hollow Hemisphere = (3*((3*Volume of Hollow Hemisphere)/(2*pi)+Inner Radius of Hollow Hemisphere^3)^(2/3)+Inner Radius of Hollow Hemisphere^2)/(Volume of Hollow Hemisphere/pi)
Surface to Volume Ratio of Hollow Hemisphere
​ LaTeX ​ Go Surface to Volume Ratio of Hollow Hemisphere = (3*Outer Radius of Hollow Hemisphere^2+Inner Radius of Hollow Hemisphere^2)/(2/3*(Outer Radius of Hollow Hemisphere^3-Inner Radius of Hollow Hemisphere^3))

Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius Formula

​LaTeX ​Go
Surface to Volume Ratio of Hollow Hemisphere = (3*((3*Volume of Hollow Hemisphere)/(2*pi)+Inner Radius of Hollow Hemisphere^3)^(2/3)+Inner Radius of Hollow Hemisphere^2)/(Volume of Hollow Hemisphere/pi)
RA/V = (3*((3*V)/(2*pi)+rInner^3)^(2/3)+rInner^2)/(V/pi)

What is Hollow Hemisphere?

A Hollow Hemisphere is a three-dimensional object with only the outer circular bowl boundary, and nothing is filled inside. It is made of two hemispheres of different sizes and with the same center and same slice plane, where the smaller hemisphere is subtracted from the larger.

How to Calculate Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius?

Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius calculator uses Surface to Volume Ratio of Hollow Hemisphere = (3*((3*Volume of Hollow Hemisphere)/(2*pi)+Inner Radius of Hollow Hemisphere^3)^(2/3)+Inner Radius of Hollow Hemisphere^2)/(Volume of Hollow Hemisphere/pi) to calculate the Surface to Volume Ratio of Hollow Hemisphere, Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius formula is defined as the numerical ratio of the surface area of the Hollow Hemisphere to the volume of the Hollow Hemisphere, calculated using the volume and inner radius of the Hollow Hemisphere. Surface to Volume Ratio of Hollow Hemisphere is denoted by RA/V symbol.

How to calculate Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius using this online calculator? To use this online calculator for Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius, enter Volume of Hollow Hemisphere (V) & Inner Radius of Hollow Hemisphere (rInner) and hit the calculate button. Here is how the Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius calculation can be explained with given input values -> 1.095998 = (3*((3*1525)/(2*pi)+10^3)^(2/3)+10^2)/(1525/pi).

FAQ

What is Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius?
Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius formula is defined as the numerical ratio of the surface area of the Hollow Hemisphere to the volume of the Hollow Hemisphere, calculated using the volume and inner radius of the Hollow Hemisphere and is represented as RA/V = (3*((3*V)/(2*pi)+rInner^3)^(2/3)+rInner^2)/(V/pi) or Surface to Volume Ratio of Hollow Hemisphere = (3*((3*Volume of Hollow Hemisphere)/(2*pi)+Inner Radius of Hollow Hemisphere^3)^(2/3)+Inner Radius of Hollow Hemisphere^2)/(Volume of Hollow Hemisphere/pi). Volume of Hollow Hemisphere is the measure of three-dimensional space enclosed by all the faces of the Hollow Hemisphere & Inner Radius of Hollow Hemisphere is a line segment from the center to a point on the curved surface of the inner circular base of Hollow Hemisphere.
How to calculate Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius?
Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius formula is defined as the numerical ratio of the surface area of the Hollow Hemisphere to the volume of the Hollow Hemisphere, calculated using the volume and inner radius of the Hollow Hemisphere is calculated using Surface to Volume Ratio of Hollow Hemisphere = (3*((3*Volume of Hollow Hemisphere)/(2*pi)+Inner Radius of Hollow Hemisphere^3)^(2/3)+Inner Radius of Hollow Hemisphere^2)/(Volume of Hollow Hemisphere/pi). To calculate Surface to Volume Ratio of Hollow Hemisphere given Volume and Inner Radius, you need Volume of Hollow Hemisphere (V) & Inner Radius of Hollow Hemisphere (rInner). With our tool, you need to enter the respective value for Volume of Hollow Hemisphere & Inner Radius of Hollow Hemisphere and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.
How many ways are there to calculate Surface to Volume Ratio of Hollow Hemisphere?
In this formula, Surface to Volume Ratio of Hollow Hemisphere uses Volume of Hollow Hemisphere & Inner Radius of Hollow Hemisphere. We can use 3 other way(s) to calculate the same, which is/are as follows -
  • Surface to Volume Ratio of Hollow Hemisphere = (3*Outer Radius of Hollow Hemisphere^2+Inner Radius of Hollow Hemisphere^2)/(2/3*(Outer Radius of Hollow Hemisphere^3-Inner Radius of Hollow Hemisphere^3))
  • Surface to Volume Ratio of Hollow Hemisphere = (3*Outer Radius of Hollow Hemisphere^2+(Outer Radius of Hollow Hemisphere-Shell Thickness of Hollow Hemisphere)^2)/(2/3*(Outer Radius of Hollow Hemisphere^3-(Outer Radius of Hollow Hemisphere-Shell Thickness of Hollow Hemisphere)^3))
  • Surface to Volume Ratio of Hollow Hemisphere = (3*(Shell Thickness of Hollow Hemisphere+Inner Radius of Hollow Hemisphere)^2+Inner Radius of Hollow Hemisphere^2)/(2/3*((Shell Thickness of Hollow Hemisphere+Inner Radius of Hollow Hemisphere)^3-Inner Radius of Hollow Hemisphere^3))
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